Pages that link to "Item:Q639091"
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The following pages link to The periodic solutions for general periodic impulsive population systems of functional differential equations and its applications (Q639091):
Displaying 12 items.
- Poincaré map and periodic solutions of first-order impulsive differential equations on Moebius stripe (Q369905) (← links)
- Mathematical and dynamic analysis of a prey-predator model in the presence of alternative prey with impulsive state feedback control (Q444286) (← links)
- Boundedness and periodicity in impulsive ordinary and functional differential equations (Q855478) (← links)
- Bounded and periodic solutions of a class of impulsive periodic population evolution equations of Volterra type (Q969223) (← links)
- Dynamic analysis of general integrated pest management model with double impulsive control (Q1723542) (← links)
- Modelling the use of impulsive vaccination to control rift valley fever virus transmission (Q1725511) (← links)
- A new approach to persistence and periodicity of logistic systems with jumps (Q2142816) (← links)
- A hybrid predator-prey model with general functional responses under seasonal succession alternating between Gompertz and logistic growth (Q2144007) (← links)
- On the practical stability with respect to \(h\)-manifolds of hybrid Kolmogorov systems with variable impulsive perturbations (Q2202205) (← links)
- The dynamical behavior of a predator-prey system with Gompertz growth function and impulsive dispersal of prey between two patches (Q3188522) (← links)
- Extinction and persistence of a nonautonomous stochastic food-chain system with impulsive perturbations (Q3188746) (← links)
- The dynamical behavior and periodic solution in delayed nonautonomous chemostat models (Q6611904) (← links)